Abstract
Parameters are estimated for Bailey-Norton’s creep law and for a simplified ORNL plasticity model on the basis of Gauss-Newton’s and complex methods. Creep and plastic strains as given by the calibrated models are compared with experimental data and good agreement is found (particularly for creep strains). Finally, a numerical analysis has been carried out by considering a simple system subject to plastic and creep strains. The relevant results are reported and show satisfactory agreement with experimental data.
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References
Isenberg, J., Collins, J.D., Kavarna, J., “Statistical estimations of geotechnical material model parameters from in situ test data”, Proc. ASCE Spec. Conf. on Probabilistic Mechanics and Structural Reliability, Tucson, 1979, 348–352.
Gioda, G., Maier, G., “Direct search solution of an inverse problem in elastoplasticity: Identification of cohesion friction angle and ‘in situ’ stress by pressure tunnel tests”, Int. J. Num. Meth. Eng., 15, 1980, 1823–1848.
Ibanez, P., “Identification of dynamic parameters of linear and nonlinear structural Models from Experimental Data”, Nucl. Eng. Design, 1972, 25–30.
Beliveau, J.G., “Identification of viscous damping in structures from modal information”, J. Appl. Mech. 98, 2, 1976, 335–339.
Hart, G.C., Torkamani, M.A.M., “Structural system identification”, in Stochastic problems in mechanics, Eds. Ariaratuam S.T., Leipholz M.M.E., Univ of Waterloo Canada, 1977, 207–228.
Hart, G.C., Yao, J.T.P., “System identification in structural dynamics”, J. Eng. Mech. Div., Proc. ASCE, 103, 6, 1977, 1089–1104.
Natke, H.G., “Die Korrectur des Rechnenmodelles eines Elastomechanischen Systems mittels gemessener erzungener Schwingungen”, Ing. Arch., 46, 1977, 169.
Yun, C.B., Shinozuka, M., “Identification of non-linear structural dynamic systems”, J. Struct. Mech., 8, 2, 1980, 187–203.
Tonarelli, F., Corsi, F., “Benchmark calculation programme - Step 2, Phase 4 - Leicester 2 bar test - Final report” (CEE Study Contract)
Dennis, J.E., “A user’s guide to nonlinear optimization algorithms”, Proc. of IEEE, Vol. 72, N. 12, 1984, 1765–1776.
Smirnov, V.I., “A course of higher mathematics”, Vol. 3, Pergamon Press, Oxford, 1964.
Dempster, M.A.H., “Elements of optimization”, Chapman & Hall, London, 1975
Box, M.J., “A new method of constraint optimization and comparison with other methods”, Computer Journal, 1965, 8, 42
Hibbit, Karlsson, Sorensen, Inc., Abaqus theory manual, Version 4. 5, Providence, Rhode Island, 1984
White, P.S., “An account of the ORNL constitutive equations”, GEC Internal Report, Mechanical Engineering Laboratory, Whetstone, Leicester, UK
Megahed, M.,Ponter, A.R.S., Morrison, C.J., “An experimental and theoretical investigation into the creep properties of a simple structure of 316 stainless steel”, Int. J. Mech. Sci., Vol. 26, 1984, 149–164
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© 1988 Springer Fachmedien Wiesbaden
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Nappi, A., Gavazzi, A. (1988). Calibration of Nonlinear Constitutive Laws for Elastic-Plastic Analysis in Presence of Creep Strains. In: Structural Safety Evaluation Based on System Identification Approaches. Vieweg+Teubner Verlag, Wiesbaden. https://doi.org/10.1007/978-3-663-05657-7_7
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DOI: https://doi.org/10.1007/978-3-663-05657-7_7
Publisher Name: Vieweg+Teubner Verlag, Wiesbaden
Print ISBN: 978-3-528-06313-9
Online ISBN: 978-3-663-05657-7
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